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Messages 410 - 439 of 450   Oldest  |  < Older  |  Newer >  |  Newest
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410
Dear all, on May 14-15-16, 2009 it will take place at the "Dipartimento di Matematica e Applicazioni" of the "Universita' di Milano-Bicocca", the workshop ...
biancadiblasio
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Mar 8, 2009
5:31 pm
411
Hi all, Suppose I have a known 3-D vector field $\hat{b}$, is it always possible to express another vector field(Let's call it A) which is perpendicular to...
sxsw@...
sxsw...
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Apr 17, 2009
11:26 pm
412
Dear All, Let me ask a related question here: What are the characteristics/properties of a vector field that can be expressed as $\hat{b}\times\nabla\Phi$...
sxsw@...
sxsw...
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Apr 20, 2009
6:07 pm
413
Dear SXSW, Are you aware of the Helmholtz theorem on general decompositions of vector fields into potentials that are curl free and divergence free (sometimes...
Bedros Afeyan
bbafeyan
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Apr 20, 2009
6:31 pm
414
Dear all, I am looking for a participant to share a hotel-room for Fefferman's conference from May 4-8 th at Princeton. I booked one (nonsmoking) room at...
tao_mei
calmeplat2000
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Apr 20, 2009
8:59 pm
415
Hi Dr. Afeyan, Yes, I am well aware of that. I totally agree that the field perpendicular to $\hat{b}$ can be decomposed into $\nabla\Phi +...
sxsw@...
sxsw...
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Apr 20, 2009
9:00 pm
416
Dear All, I think I can put my original question in a cleaner, equivalent form: Given an arbitrary vector field in 3-D, $\vec{A}$, is it always possible to...
sxsw@...
sxsw...
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Apr 21, 2009
9:53 pm
417
Dear members is there a rather elementary book on Navier-Stokes equation (e.i. fluid dynamics) within the framework of harmonic analysis? best regards, anthony...
hard.wisdom
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Apr 22, 2009
4:43 pm
418
I don't know about elementary....but one source is the book by P.G Lemarie-Reusset entitled "Recent Developments in the Navier-Stokes problem". Another...
J. Colliander
lowregularity
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Apr 22, 2009
8:14 pm
419
... My impression is that most of the books try hard not to be elementary. The authors like to state the results in maximally general form, and most general...
Stephen Montgomery-Sm...
stephenmontg...
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Apr 22, 2009
8:38 pm
420
http://fourier.math.uoc.gr/ch2009 <http://fourier.math.uoc.gr/ch2009> Complex and Harmonic Analysis 2009 Archanes, 3-5 September 2009 At the Department of...
Prof Mihail N Kolount...
kolount
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Apr 27, 2009
9:30 am
421
Dear members, I don't see how to prove the following: Let $G$ be a compact group and $(\pi, E)$ a finite linear representation of $G$. We consider a a...
maslouhi mostafa
maslouhi_mos...
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Apr 27, 2009
3:45 pm
422
Dear Mostafa Maslouhi   Define the operator $$A:E\rightarrow E$$ as $$A(a)=\int_G\pi(x)a dx$$ where the integral has to be interpreted in the weak sense...
shravan kumar
meet_shravan
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Apr 28, 2009
4:55 pm
423
Hello again, It may be illuminating to look at this 1957 paper by Chandrasekhar and Kendall on vector wave equation solutions and their relation to scalar wave...
Bedros Afeyan
bafeyan@...
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Apr 28, 2009
5:58 pm
424
Hope this helps http://perso-math.univ-mlv.fr/users/danchin.raphael/courschine.pdf Thang Huynh On Wed, Apr 22, 2009 at 4:38 PM, Stephen Montgomery-Smith <...
Thang Huynh
thang_huynhle
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Apr 28, 2009
9:45 pm
425
Dear All please help me with the proof of this point. the group $G$ is discrete if the Haar measure $\mu$ is discrete. In the proof of this point the writer...
fatima22_m
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Apr 30, 2009
2:52 pm
426
Dear All please help me with the proof of this point. the group $G$ is discrete if the Haar measure $\mu$ is discrete. In the proof of this point the writer...
fatima22_m
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Apr 30, 2009
2:52 pm
427
If you have a locally compact Hausdorff space, then every point has a local basis of compact neighbourhoods. I.e. for any point there is a compact set which...
Maria Roginskaya
mariar239
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Apr 30, 2009
7:59 pm
428
Can we say that there is no countably additive invariant measure on the additive group of rational numbers with the subspace topology from the real line? ...
rauindia
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May 1, 2009
4:38 pm
429
Dear All Thanks a lot Maria Roginskala. please help me with the following questions : 1-As I know when $G$ is a compact group then the Haar measure $\mu$ ...
fatima22_m
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May 1, 2009
4:38 pm
430
Any subset of rational numbers is a countable union of points. As all points are congruent, you can have either m(p)=0, and then the whole measure is 0. Or you...
Maria Roginskaya
mariar239
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May 1, 2009
6:03 pm
431
Dear Fatima   1. Unless the haar measure is bounded it will not belong to M(G). 2. Ofcourse, one can conclude that the haar measure is not discrete. This...
shravan kumar
meet_shravan
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May 4, 2009
3:22 pm
432
Dear all, the program of the workshop "Harmonic Analysis and Gelfand pairs", Milan, may, 14-16 is available:...
bianca.diblasio
biancadiblasio
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May 4, 2009
7:44 pm
433
Dear all, I would like to know why the (Bessel-like ?) operator which maps exp(2i.pi.m.x) |-> exp(2i.pi.m.x) / (1 + |m|^2)^{n/2 - 1} for any multi-index m \in...
lakhmau
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May 14, 2009
3:18 pm
434
This reply assumes that you left out a square root: (1+|m|^2)^{(n/2-1)/2}. This operator may be expressed as convolution with a kernel k(x) which has a...
Philip Gressman
ptgressman
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May 14, 2009
11:11 pm
435
... I have an elementary proof of a similar result at the end of the paper: http://www.math.missouri.edu/~stephen/preprints/thin.html You may be able to adopt...
Stephen Montgomery-Sm...
stephenmontg...
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May 15, 2009
1:45 am
436
Thanks a lot....
lakhmau
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May 15, 2009
3:41 pm
437
Dear all, As you know, the linear bounded operators mapping L^p(R^N) to L^q(R^N) (that commute with translations) are given by a convolution of a tempered...
andredelaire
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Jun 16, 2009
5:07 pm
438
Dear all, does there exist a characterization of the space of harmonic functions ? (To be clear, let us consider the Banach space of harmonic functions on the...
lakhmau
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Jul 8, 2009
3:48 pm
439
Dear Members can any one help me about some qusetions from these lemma. we fisrt have some assumptions: Asuumptions: Let $\mu$ be a finite positive regular...
fatima22_m
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Aug 16, 2009
3:21 pm
Messages 410 - 439 of 450   Oldest  |  < Older  |  Newer >  |  Newest
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